Bifurcation characteristics and spatial patterns in an integro- differential equation

DOI10.1016/0167-2789(90)90158-LzbMath0726.47036WikidataQ115363827 ScholiaQ115363827MaRDI QIDQ803916

K. Yamafuji, K. Toko

Publication date: 1990

Published in: Physica D (Search for Journal in Brave)

zbMATH Keywords

phase separationintegro-differential equationbifurcation pointfirst-order phase transition in equilibrium systemsGinzburg- Landau equationreaction-diffusion systems where chemical reactions are coupled with diffusion

Mathematics Subject Classification ID

Equations involving nonlinear operators (general) (47J05) Applications of operator theory to differential and integral equations (47N20) Integro-differential operators (47G20) Local and nonlocal bifurcation theory for dynamical systems (37G99)

Related Items (1)

Oscillations of fronts and front pairs in two- and three-component reaction-diffusion systems

Cites Work

• Unnamed Item
• Chemical oscillations, waves, and turbulence
• Higher-dimensional localized patterns in excitable media
• Periodic band pattern as a dissipative structure in ion transport systems with cylindrical shape
• Reaction-diffusion equation describing morphogenesis. I: Waveform stability of stationary wave solutions in a one dimensional model
• An introduction to synergetics

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